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Équation de Penman-Monteith×Modélisation de l'interception par le couvert végétal×
DomaineAgronomieAgronomie
FamilleProcess / pipelineProcess / pipeline
Année d'origine1948-19651971–1979 (foundational models; continuous development since)
Auteur d'origineHoward Latimer Penman, John MonteithMultiple contributors (Rutter et al. 1971; Gash 1979 for principal analytical frameworks)
TypeMechanistic evapotranspiration modelProcess-based hydrological model
Source fondatricePenman, H. L. (1948). Natural evaporation from open water, bare soil and grass. Proceedings of the Royal Society A, 193(1032), 120-145. DOI ↗Rutter, A. J., Kershaw, K. A., Robins, P. C., & Morton, A. J. (1971). A predictive model of rainfall interception in forests. Agricultural Meteorology, 9, 367–384. link ↗
AliasPM Equation, FAO-56 PM, Evapotranspiration Modelinterception loss modeling, canopy rainfall partitioning, forest interception modeling, throughfall-stemflow modeling
Apparentées30
RésuméThe Penman-Monteith equation is a mechanistic model for estimating evapotranspiration (ET), the combined loss of water from soil and plant canopies to the atmosphere. First proposed by Penman (1948) for bare soil and water surfaces, then extended by Monteith (1965) to incorporate plant resistance to water vapor diffusion, it has become the international standard for water balance studies, crop water requirement calculation, and hydrological modeling.Canopy interception modeling quantifies the fraction of rainfall captured by plant canopies and subsequently evaporated back to the atmosphere before reaching the soil. Applied across agronomy, forestry, and hydrology, it partitions gross precipitation into throughfall, stemflow, and interception loss. By linking vegetation structure — particularly leaf area index and canopy storage capacity — to water balance components, the method informs irrigation scheduling, watershed management, and crop water-use estimation.
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ScholarGateComparer des méthodes: Penman-Monteith Equation · Canopy Interception Modeling. Consulté le 2026-06-17 sur https://scholargate.app/fr/compare